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Cryptology ePrint Archive

Fast Isogeny Evaluation on Binary Curves Quick Draw Queries: Lightweight Searchable Public-key Ciphertexts with Hidden Structures via Non-Interactive Key Exchange A Constructive Treatment of Authentication Boolean Arithmetic over $\mathbb{F}_2$ from Group Commutators HAWK with Hint: Algebraic Key Recovery from Side-Channel Leakage Post-Quantum Secure k-Times Traceable Ring Signature A Key Schedule Design and Evaluation under Boundary Round-Key Leakage 2G2T: Constant-Size, Statistically Sound MSM Outsourcing Proximity Signatures Breaking Optimized HQC: The First Cache-Timing Full Decryption Oracle Key-Recovery Attack in Post-Quantum Cryptography Efficient Partially Blind Signatures from Isogenies Evaluating PQC KEMs, Combiners, and Cascade Encryption via Adaptive IND-CPA Testing Using Deep Learning High-Throughput Side-Channel-Protected Stream Cipher Hardware for 6G Systems Efficient e = 3 Threshold RSA via Integer Coordinates for Intel SGX Zeal: PIR for Non-Cooperative Databases VEIL: Lightweight Zero-Knowledge for Hash-Based Multilinear Proof Systems Witness-Indistinguishable Arguments of Knowledge and One-Way Functions The many faces of Schnorr: a touch-up Open Problems in List Decoding and Correlated Agreement Compressed Key Exchange Protocol from Orientations of Large Discriminant Using AVX-512 SPLASH: SPeculative Leakage-Adaptive Secure Hardware An Efficient Identity-Based Blind Signature Scheme from SM9 Efficient Batch Threshold Encryption Using Partial Fraction Techniques A note on the Unsuitability of LIGA for Linkable Ring Signatures: The perils of non-commutativity Verification Facade: Masquerading Insecure Cryptographic Implementations as Verified Code Cryptographic Implications of Worst-Case Hardness of Time-Bounded Kolmogorov Complexity Efficient Merkle-Tree Consistent Accumulator FLOSS: Fast Linear Online Secret-Shared Shuffling Which Privacy Blanket is Optimal in the Shuffle Model? Applications of Bruhat-Chevalley-Renner Decomposition to Metric-Aware Code-Based Cryptography
A Resource-Efficient Hardware Accelerator for Large-Size ...
Kaixuan Wang, Shanghai Jiao Tong University · 2026-03-05 · via Cryptology ePrint Archive

Paper 2026/460

A Resource-Efficient Hardware Accelerator for Large-Size NTT via Algorithm–Architecture Co-Design

Yifan Yanggong, Shanghai Jiao Tong University

Xiaoyu Yang, Chipltech

Chenti Baixiao, Chipltech

Lei Wang, Shanghai Jiao Tong University

Abstract

Large-size Number Theoretic Transforms (NTTs) are key operations in modern Zero-Knowledge Proofs (ZKPs), where the NTT size often reaches millions of points and the arithmetic is over wide prime fields. To handle such NTTs on hardware, prior designs commonly rely on the decomposition algorithm, which makes large-size NTTs feasible by streaming sub-NTTs through limited on-chip buffers. However, in practical implementations, decomposition alone is insufficient to ensure high efficiency. Since coefficients and twiddle factors remain off-chip, performance tends to depend on data movement across the memory hierarchy and delivery to the processing elements (PEs). To address these remaining issues, we present RENTT, a resource-efficient accelerator for large-size NTTs with decomposition-oriented data movement schemes and memory hierarchy design. First, we design a precomputation-based twiddle factor management scheme that feeds multiple PEs without conflicts, both reducing on-chip twiddle factor storage and avoiding on-the-fly twiddle factor generation. Second, we develop a burst-optimized transpose method that fuses coefficient reordering into the element-wise twiddle-multiplication pass, reducing the latency of off-chip accesses for the subsequent NTTs. Third, we design a decoupled, multi-banked on-chip memory hierarchy that sustains high PE utilization under off-chip streaming, while remaining configurable across PE counts and maximum supported NTT sizes. We implement RENTT on an FPGA and experimentally verify that RENTT supports NTT sizes up to $N=2^{28}$ over 256-bit fields and completes a $2^{28}$-point NTT in 1.52 seconds with 16 processing elements. Compared with the state-of-the-art FPGA baseline SAM, RENTT provides $2.64\times$ speedup (1.52s vs. 4.02s), reduces 46.4% DSP usage (3629 vs. 6776 DSPs), and achieves a $3.58\times$ lower area-time product.

BibTeX

@misc{cryptoeprint:2026/460,
      author = {Kaixuan Wang and Yifan Yanggong and Xiaoyu Yang and Chenti Baixiao and Lei Wang},
      title = {A Resource-Efficient Hardware Accelerator for Large-Size {NTT} via Algorithm–Architecture Co-Design},
      howpublished = {Cryptology {ePrint} Archive, Paper 2026/460},
      year = {2026},
      url = {https://eprint.iacr.org/2026/460}
}